I NEED UR HELP PLEASE ANSWER THIS QUESTION ASAP!!!!!
Use the graph to state the solution for the system. (In other words, what is the solution for the system?)
x + 2y = 4 (line a)
3x – 2y = 4 (line b)
- How many solutions are there to the following system of equations? Use any method you like, but be sure to show all work.
4x – 14y = 6
–2x + 7y = –3
- What is the solution to the system of equations? Use any method you like, but be sure to show all work.
2x + y = -3
x – 2y = -4
- The system of equations is coincident. What are the values for B and C that make the system coincident?
4x + 5y = 8
8x + By = C
- Identify whether the statement is true or false. If the statement is false, change one word to transform it into a true statement.
ATwo linear equations can have two solutions.
BLines with no solutions are sometimes parallel.
CThe solution of a system of linear equations is the coordinate point where their graph intersects.
DEquations that have different slopes sometimes have one solution.
EC: Write and solve system of equations that can be used to solve the following problem.
Each child ticket for a ride costs $3, while each adult ticket costs $5. If the ride collected a total of $150, and 40 tickets were sold, how many of each type of ticket were sold? Where c is the number of child tickets and a is the number of adult tickets.
Use the graph to state the solution for the system. (In other words, what is the solution for the system?)
x + 2y = 4 (line a)
3x – 2y = 4 (line b)
–2x + 7y = –3
x – 2y = -4
8x + By = C
ATwo linear equations can have two solutions.
BLines with no solutions are sometimes parallel.
CThe solution of a system of linear equations is the coordinate point where their graph intersects.
DEquations that have different slopes sometimes have one solution.
Each child ticket for a ride costs $3, while each adult ticket costs $5. If the ride collected a total of $150, and 40 tickets were sold, how many of each type of ticket were sold? Where c is the number of child tickets and a is the number of adult tickets.